where \(b\)  and \(n\)  are two free parameters. For example, for LQC we have \(n = 1/6\)  and \(b = R_B/2\) ,
where \(R_B\)  is the Ricci scalar at the bounce [1]}, [2]}. But, it is clear that near the bounce \(a(t)\)  takes forms different from the above expression for
mLQC-I/II, as one can see from Eqs.(REF )-(REF ). Thus, it would be very interesting to study such effects in mLQC-I/II,
and look for some observational signals.
